Temporal Resolution Geometry: Reframing Spacetime through Grid Density and Tension

This thesis introduces Temporal Resolution Geometry, a foundational reframing of spacetime that challenges conventional interpretations of time dilation and quantum uncertainty. It proposes that time is a uniform substrate, and that relativistic and quantum effects emerge not from the deformation of time itself, but from resolution mismatches in the spatial grid under geometric tension. Through a systematic breakdown of field curvature, grid traversal, and tick density, the paper reinterprets phenomena such as gravitational lensing, atomic clock drift, quantum indeterminacy, and precession without invoking probabilistic collapse or nonlocal paradoxes. Temporal Resolution Geometry unifies these observations through a singular geometric logic, suggesting that energy, mass, and information propagation are all products of curvature-induced resolution gradients. The model offers visual simplicity, theoretical coherence, and a pathway toward a unified field interpretation grounded in dimensional fidelity rather than abstract force hierarchies.